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State the reason why least squares method canot be used in fitting exponential curve.

Given the three selected points X1=55.8, X2=138.6,X3=250.8 and the corresponding times

t1=2,t2=20 and t3=38, fit the exponential curve Xt=a+bct using the method of 3 selected points


Consider the linear additive model of the randomized block design . Derive the estimates for the treatment effects and for the block effects


State the statistical model for each of the following experimental designs and explain what each of the components in the model stand for

i)Completely randomized designs

ii)Randomized Block Design

iii)Latin Square Design

iv)Balanced Incomplete Design


Supposse that y1,y2,y3,y4 are four observations,write down a pair of linear functions of the four observations which are mutually orthogonal


in design and analysis of experiments define the orthoganality of two contrasts


When is a linear function of observations said to be a contrast?


An experimenter wishes to compare 6 treatments and has resources to take a total of 36 observations, 6 for each treatment. How many residual(error) degrees of freedom to compare treatments are there if she uses

1) A completely randomized design

2)A randomized complete block design

3) A latin square design


Consider a completely randomized randomized design experiment under the fixed effects linear additive model yij=μ+ti+eij where μ is the general effect, ti is the ith treatment effect and eij ,s are independently normally distributed random variables with common mean zero and variance σ2(i=1,2,......,k) and (j=1,2,.......,ni). The objective of the experiment is to test the hypothesis H0 :t1=t2=_ _ _=tk against H1: all ti ,s are not equal.

Obtain the least squares estimates of the effects μ and ti ,s and show that they are unbiased


with reference to experimental design briefly describe the following terms

1) Randomization

2)Replication

3)Blocking


Show that in a 22 experiment, the main effects and interaction are mutually pairwise orthogonal


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